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What (who) is P-adic quantum mechanics - definition
P-adic quantum mechanics
p-adic quantum mechanics is a collection of related research efforts in quantum physics that replace real numbers with p-adic numbers. Historically, this research was inspired by the discovery that the Veneziano amplitude of the open bosonic string, which is calculated using an integral over the real numbers, can be generalized to the p-adic numbers.
Interpretations of quantum mechanics
SET OF STATEMENTS WHICH ATTEMPT TO EXPLAIN HOW QUANTUM MECHANICS INFORMS OUR UNDERSTANDING OF NATURE
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An interpretation of quantum mechanics is an attempt to explain how the mathematical theory of quantum mechanics might correspond to experienced reality. Although quantum mechanics has held up to rigorous and extremely precise tests in an extraordinarily broad range of experiments , there exist a number of contending schools of thought over their interpretation.
Quantum mechanics
![resonant frequencies]] in acoustics.)](https://commons.wikimedia.org/wiki/Special:FilePath/Atomic-orbital-clouds spd m0.png?width=200 "resonant frequencies]] in acoustics.)")
![Position space probability density of a Gaussian [[wave packet]] moving in one dimension in free space](https://commons.wikimedia.org/wiki/Special:FilePath/Guassian Dispersion.gif?width=200 "Position space probability density of a Gaussian [[wave packet]] moving in one dimension in free space")
![[[Max Planck]] is considered the father of the quantum theory.](https://commons.wikimedia.org/wiki/Special:FilePath/Max Planck (1858-1947).jpg?width=200 "[[Max Planck]] is considered the father of the quantum theory.")
![spring]]) in [[classical mechanics]] (A-B) and quantum mechanics (C-H). In quantum mechanics, the position of the ball is represented by a [[wave]] (called the [[wave function]]), with the [[real part]] shown in blue and the [[imaginary part]] shown in red. Some of the trajectories (such as C, D, E, and F) are [[standing wave]]s (or "[[stationary state]]s"). Each standing-wave frequency is proportional to a possible [[energy level]] of the oscillator. This "energy quantization" does not occur in classical physics, where the oscillator can have ''any'' energy.](https://commons.wikimedia.org/wiki/Special:FilePath/QuantumHarmonicOscillatorAnimation.gif?width=200 "spring]]) in [[classical mechanics]] (A-B) and quantum mechanics (C-H). In quantum mechanics, the position of the ball is represented by a [[wave]] (called the [[wave function]]), with the [[real part]] shown in blue and the [[imaginary part]] shown in red. Some of the trajectories (such as C, D, E, and F) are [[standing wave]]s (or \"[[stationary state]]s\"). Each standing-wave frequency is proportional to a possible [[energy level]] of the oscillator. This \"energy quantization\" does not occur in classical physics, where the oscillator can have ''any'' energy.")
![The 1927 [[Solvay Conference]] in [[Brussels]] was the fifth world physics conference.](https://commons.wikimedia.org/wiki/Special:FilePath/Solvay conference 1927.jpg?width=200 "The 1927 [[Solvay Conference]] in [[Brussels]] was the fifth world physics conference.")
FUNDAMENTAL THEORY IN PHYSICS DESCRIBING THE PROPERTIES OF NATURE ON AN ATOMIC SCALE
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Quantum mechanics is a fundamental theory in physics that provides a description of the physical properties of nature at the scale of atoms and subatomic particles. It is the foundation of all quantum physics including quantum chemistry, quantum field theory, quantum technology, and quantum information science.
